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Let P be a polynomial with integer coefficients. Suppose that for n = 1,2,3,..., 1998 the number P(n) is a three-digit positive integer. Prove that
Let P be a polynomial with integer coefficients. Suppose that for n = 1,2,3,..., 1998 the number P(n) is a three-digit positive integer. Prove that the polynomial P has no integer roots.
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